UNIT 4 Lesson 1: Solving Systems by Graphing

Front

Solutions to the graphed system: (-1 , 0) , (1 , 0); (0 , -5) , (5 , 0); (0 , -5) , (-3 , -8); (-3 , -8) , (2 , -3)

Back

(-3 , -8) , (2 , -3)

Front

Find the solution to the system graphically. The table represent a linear function. Options: (-1 , 3), (-1 , -3), (1 , 3), (1 , -3)

Back

(-1 , -3)

Front

Find the solution to the system algebraically. Options: (7 , -4) , (-4 , -26), (-7 , 4) , (-4 , 26), (-7 , 4) , (4 , 26), (-7 , -4) , (4 , -26)

Back

(-7 , 4) , (4 , 26)

Front

Solutions to the system that is graphed? Options: (1 , 2) , (3 , 4); (0 , 1) , (3 , 0); (-1 , 0) , (0 , 1); (2 , 1) , (4 , 3)

Back

(1 , 2) , (3 , 4)

Front

Find the solution to the system graphically. The table represent a linear function. Options: (0 , 3) , (3 , 0); (2 , 3) , (0 , -1); (2 , 1) , (-1 , 4); (1 , 2) , (4 , -1)

Back

(1 , 2) , (4 , -1)

Front

Find the solution to the system algebraically. Options: (-3 , -8) , (1 , -4), (-3 , 2) , (1 , 6), (3 , 8) , (-1 , 4), (3 , 8) , (1 , 6)

Back

(3 , 8) , (-1 , 4)

Front

These two lines intersect at _____? Options: (4, -2), (4, 2), (-2, 4), No solution

Back

(4, -2)

Front

The solution is: (4, 3), (3, 4), (-4, 3), No solution

Back

(4, 3)

Front

This system has _____ solutions

Back

0

Front

What is the solution? Options: One Solution, No solution, Infinitely Many Solutions

Back

Infinitely Many Solutions